Question

please yar solve it
kisi ko ata ha kaya???
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Answer 1

GIVEN:

• $\sf{x = \dfrac{5}{9}}$

• $\sf{y = \dfrac{9}{11}}$

TO VERIFY:

• $\sf{|x \times y| = |x| \times |y|}$

SOLUTION:

First, we will fine | x × y |

$\sf\mapsto{\mid \dfrac{5}{{9}} \times \dfrac{{9}}{11}|}$

$\sf\mapsto{| \dfrac{5}{\cancel{9}} \times \dfrac{\cancel{9}}{11}|}$

$\sf\mapsto{ |\dfrac{5}{11}|=\dfrac{5}{11}-------(i)}$

Second, we will find |x| × |y|

$\sf\mapsto{| \dfrac{5}{{9}}| \times |\dfrac{{9}}{11}|}$

$\sf\mapsto{| \dfrac{5}{\cancel{9}}| \times |\dfrac{\cancel{9}}{11}|}$

$\sf\mapsto{|\dfrac{5}{11}|=\dfrac{5}{11}-------(ii)}$

from (i) and (ii), it is proved that $\sf{|x \times y| = |x| \times |y|}$

ANSWER:

So, from above solution it is proved that $\sf{|x \times y| = |x| \times |y|}$.

@BrainlicaLDoll